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8.9.2. Model Description In this section we brie y describe an optimization model that can be used to solve the rolling stock circulation problem for a single type of rolling stock on a single day. In this model, the timetable is assumed to be represented by a set of trips, where each trip t has an origin ot, a destination dt, a start time st, and an end time et. The parameters dt,c represent the expected numbers of passengers on trip t in class c, kc represents the number of seats in class c per train unit, and v denotes the total number of available train units. Apart from these parameters, the model also needs as input several weights wN, wC, wU, wS for making a trade-off between t t t t,c the different objectives. The main decision variables in the model are the variables Nt describing the number of train units to be allocated to trip t. Furthermore, the decision variables St,c describe the number of shortages of seats on trip t in class c, and the decision variables Ct and Ut describe the number of train units that are coupled/uncoupled to/from a train just before this train starts to carry out trip t. Finally, Vs denotes the number of train units that are available in the early morning in station s before the rst train arrives or leaves there. Then the model reads as follows: Min X

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u (x,t )

, 6) is denoted in an abstract way as pj Table 81 provides the processing times for the six jobs (in hours) One remark should be made about these processing times Obviously, it is assumed that the processing times are all known in advance In practice, such data are typically obtained through experience in the past One can use average processing times for each job type More advanced models than the one presented here may take into account variability of processing times by introducing stochastic processing times and by using stochastic optimization techniques However, this strongly complicates the situation and falls outside the scope of this introductory example Observe further that we implicitly assume that the processing times of the jobs are independent of the machines In other words, the machines are assumed to be identical.

Figure 14.2 An illustrative example [19].

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After the model formulation of this simple planning problem, we shall discuss other variants of this problem, which is usually referred to as a job scheduling problem (Baker, 1974) Although the problem formulation may seem quite concrete, it is rather abstract in fact This is due to the fact that the notions machine, job, and processing time refer to the structure of the problem more than to actual objects in reality Indeed, this model can be applied to situations where machines are teams of people working on a project, a clerk working on a document, a straddle carrier moving a maritime container on a container terminal, and so on Of course, in each of these cases, the problem formulation may require further speci cation in one direction or the other.

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8. The (princ item) expression should be highlighted. Choose Step Into on the Debug toolbar. The item variable in the Watch window should now display its current value. Continue to click Step Into, watching the value of item increase in the Watch window each time you step through the cycle. 9. In the Visual LISP console, type aList after the last prompt. This is a variable argument that is used in the function list-beautify-with-bug. The Console returns:

This chapter focuses on mathematical models, so let s make a mathematical model that can be used to tackle the job scheduling problem! The aim of the model should be to generate good decisions about how to allocate the jobs to the machines Therefore, we need decision variables that are used to represent the decisions to be taken Furthermore, in order to specify what is meant by good decisions, we need an objective function that expresses what we are aiming at Moreover, there are certain constraints that we want our decisions to respect, such as the fact that each job is to be carried out on one of the machines.

to decision making in this context. This affected the way in which some of the studies and activities were conducted, and they generated comparative rather than absolute assessments of risks in many cases. While this may seem an unnecessary constraint to some interested parties with other objectives, a key question is whether the risk assessment was adequate in its approach, processes and use of available data for the purpose for which OTML commissioned it; that is, for generating information to assist decision-makers to compare and select options.

I was involved in developing scripts for automated install process for Linux clients. The Linux install (also called a kickstart) server was a Sun Netra T1. The install clients were PCs. The installation for the OS would go well, but after a certain stage in the install process, it would slow down. Each Linux RPM would take up to 10 minutes to install (instead of a few seconds). After a lot of work and troubleshooting, it was discovered that the switch port for the install client was having problems with the speed and duplex parameters. We were able to force 100-full duplex mode on the network adapter. This resolved the problem. What earlier took 4 to 5 hours now took only 5 minutes.

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